Saxony Saxony ⅓ thaler, 1710-1733
Introduction The Saxony ⅓ thaler, minted between 1710 and 1733, holds a significant place in numismatic history as a representation of the Electorate of Saxony's coinage during that era. This silver coin is a testament to the artistic and monetary heritage of Saxony. Historical Background During the period of 1710-1733, Saxony, as an electorate, issued coins to facilitate trade and commerce within its territories. The ⅓ thaler denomination was part of a series of coins minted to reflect the wealth and power of the Electorate of Saxony. Design Features The obverse of the Saxony ⅓ thaler features the inscription "D G FRID AUGUST REX POLONIARUM," emphasizing the ruler, Frederick Augustus I of Poland. On the reverse, the design includes "1/3," symbolizing the denomination, along with "DUX SAX I C M A & W S R I ARCH & EL," denoting the title and territories of the Duke of Saxony. Technical Specifications This silver coin weighs 8.66 grams with a diameter of 30.00mm, making it a substantial piece in terms of size and weight. The composition of silver adds to its value and durability, showcasing the craftsmanship of Saxony's minting practices during that period. Collectible Value The Saxony ⅓ thaler from 1710-1733 holds both historical and collectible significance. Its association with the Electorate of Saxony and the specific period of issuance make it a sought-after piece among numismatists. Due to its limited mintage and historical importance, this coin can command a significant value in the numismatic market, especially for collectors interested in European coinage. Conclusion In conclusion, the Saxony ⅓ thaler from 1710-1733 stands as a remarkable representation of Saxony's numismatic history. Its intricate design, historical context, and collectible value make it a prized possession for coin enthusiasts and collectors alike. Owning this coin not only adds a piece of history to one's collection but also serves as a tangible link to the rich heritage of the Electorate of Saxony.
Coin Images
Obverse
Reverse

